Exam 5: Trigonometric Functions

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Suppose that θ is in standard position and the given point is on the terminal side of θ. Give the exact value of the indicated trig function for θ. - (7,−6);( 7 , - 6 ) ; Find cot⁡θ\cot \theta .

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Find all values of θ, if θ is in the interval [0, 360°) and has the given function value. - sin⁡θ=−12\sin \theta = - \frac { 1 } { 2 }

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Find the exact value of the expression. - cos⁡210∘\cos 210 ^ { \circ }

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Solve the problem. -On a sunny day, a tree and its shadow form the sides of a right triangle. If the hypotenuse is 50 meters long and the tree is 40 meters tall, how long is the shadow?

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Without using a calculator, give the exact trigonometric function value with rational denominator. - tan⁡60∘\tan 60 ^ { \circ }

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Write the function in terms of its cofunction. Assume that any angle in which an unknown appears is an acute angle. - sin⁡27∘\sin 27 ^ { \circ }

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Draw the given angle in standard position. Draw an arrow representing the correct amount of rotation. Find the measure of two other angles, one positive and one negative, coterminal with the given angle. - 170∘170 ^ { \circ }

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Suppose that θ is in standard position and the given point is on the terminal side of θ. Give the exact value of the indicated trig function for θ. - (15,20)( 15,20 ) ; Find csc⁡θ\csc \theta .

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Without using a calculator, give the exact trigonometric function value with rational denominator. - cot⁡45∘\cot 45 ^ { \circ }

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Give an expression that generates all angles coterminal with the given angle. Let n represent any integer. - −122∘- 122 ^ { \circ }

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Solve the problem. -When sitting atop a tree and looking down at his pal Joey, the angle of depression of Mack's line of sight is 44∘40′44 ^ { \circ } 40 ^ { \prime } . If Joey is known to be standing 14 feet from the base of the tree, how tall is the tree (to the nearest foot)?

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Find the reference angle for the given angle. - 207.3∘207.3 ^ { \circ }

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Find a value of θ in [0°, 90°] that satisfies the statement. Leave answer in decimal degrees rounded to seven decimal places, if necessary. - cot⁡θ=1.8857855\cot \theta = 1.8857855

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Provide an appropriate response. -Find the complement of an angle whose measure is 39°17′.

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Use a calculator to find the function value. Give your answer rounded to seven decimal places, if necessary. - tan⁡62∘52′\tan 62 ^ { \circ } 52 ^ { \prime }

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Draw the given angle in standard position. Draw an arrow representing the correct amount of rotation. Find the measure of two other angles, one positive and one negative, coterminal with the given angle. - 295∘295 ^ { \circ }

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Solve the problem. -Find the exact value of xx in the figure.  Solve the problem. -Find the exact value of  x  in the figure.

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Solve the problem. -A contractor needs to know the height of a building to estimate the cost of a job. From a point 99 feet away from the base of the building, the angle of elevation to the top of the building is found to be 42∘59′42 ^ { \circ } 59 ^ { \prime } . Find the height of the building. Round your answer to the hundredths place when necessary.

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Solve the problem for the given information. -Find the equation of a line passing through the origin so that the cosine of the angle between the line in quadrant II and the positive xx -axis is 12\frac { 1 } { 2 } .

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Find the exact value of the expression. - csc⁡240∘\csc 240 ^ { \circ }

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